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Prospective evaluation of periodic breast examination programs: interval cases.
Cancer
|February 1, 1978
Summary
Mathematical models estimate breast cancer detection rates in screening programs. Reducing interval cancer cases doesn't always mean fewer positive axillary nodes, suggesting interval counts are a weak success measure.
Area of Science:
- Oncology
- Biostatistics
- Public Health
Background:
- Periodic breast cancer screening aims to detect cancers early.
- Interval cancers are diagnosed between scheduled screenings and may have different prognostic characteristics.
- Evaluating the effectiveness of different screening schedules and modalities is crucial for optimizing early detection.
Purpose of the Study:
- To develop mathematical models for estimating breast cancer detection proportions in periodic screening programs.
- To assess the impact of screening schedules and patient self-examinations on interval cancer rates and axillary node metastasis.
- To provide a framework for evaluating the cost-effectiveness of different screening strategies.
Main Methods:
- Development of two mathematical models to estimate expected proportions of breast cancer detection.
- Modeling interval cancer cases and axillary node metastases.
- Evaluation of screening programs with and without patient self-examinations.
- Cost-benefit analysis of mammographic versus physical examinations.
Main Results:
- Reductions in interval cancer cases do not necessarily correlate with equivalent reductions in positive axillary node cases.
- Interval case counts are a relatively weak indicator of a periodic screening program's success.
- Screening programs with lower proportions of interval cases show less dependence on patient self-examinations.
- Cost-benefit analysis suggests physical examinations may be preferred if mammography is significantly more expensive.
Conclusions:
- Interval cancer rates are not a definitive measure of screening program success regarding nodal status.
- Screening program design should consider the trade-offs between different modalities and their costs.
- Mathematical modeling can aid in optimizing periodic breast cancer screening schedules and strategies.